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Is grid turbulence Saffman turbulence?
Journal of Fluid Mechanics, 2009There has been a longstanding debate as to whether the large scales in grid turbulence should be classified as of the Batchelor or Saffman type. In the former, the integral scales, u and ℓ, satisfy u2ℓ5 ≈ constant, while in Saffman turbulence we have u2ℓ3 = constant.
Per-Åge Krogstad, Peter Davidson
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Compressible turbulence and turbulent convection
2003In the previous chapters turbulence was assumed incompressible. As discussed in Section 2.3, this assumption is valid if either the sonic Mach number of the flow is small, M s = υ/c s « 1, or the Alfven Mach number is small, M A = υ/υ A « 1.
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Physical Review Letters, 1990
Summary: Quantum turbulence in an antisymmetric-tensor model of superfluids at zero temperature is an effect analogous to vacuum polarization in electrodynamics: it is due to a quantum-mechanical instability in the presence of a strong background field. In place of pair creation there is the spontaneous formation of expanding loops of vorticity.
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Summary: Quantum turbulence in an antisymmetric-tensor model of superfluids at zero temperature is an effect analogous to vacuum polarization in electrodynamics: it is due to a quantum-mechanical instability in the presence of a strong background field. In place of pair creation there is the spontaneous formation of expanding loops of vorticity.
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Russian Mathematical Surveys, 1983
In the school of Kolmogorov the theory of turbulence is developed like statistical hydromechanics [the author and \textit{A. M. Yaglom}, Statistical hydromechanics. Vol. I (1965; Zbl 0128.440) and Vol. II (1967; Zbl 0193.567)], in which hydrodynamic fields describing turbulent flows of fluids or gases and satisfying the equations of hydrothermodynamics
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In the school of Kolmogorov the theory of turbulence is developed like statistical hydromechanics [the author and \textit{A. M. Yaglom}, Statistical hydromechanics. Vol. I (1965; Zbl 0128.440) and Vol. II (1967; Zbl 0193.567)], in which hydrodynamic fields describing turbulent flows of fluids or gases and satisfying the equations of hydrothermodynamics
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Two-equation eddy-viscosity turbulence models for engineering applications
, 1994F. Menter
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Turbulence statistics in fully developed channel flow at low Reynolds number
Journal of Fluid Mechanics, 1987John Kim, P. Moin, R. Moser
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Development of a turbulence closure model for geophysical fluid problems
, 1982G. Mellor, Tetsuji Yamada
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Chemical Oscillations, Waves, and Turbulence
Springer Series in Synergetics, 1984Y. Kuramoto
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